Generalized convexity, generalized monotonicity: recent results. Proceedings of the 5th symposium, Luminy, France, June 17--21, 1996
The articles of this volume will be reviewed individually. Indexed articles: \textit{Penot, Jean-Paul}, Are generalized derivatives useful for generalized convex functions?, 3-59 [Zbl 0957.49013] \textit{Wets, Roger J.-B.}, Stochastic programs with chance constraints: Generalized convexity and approximation issues, 61-74 [Zbl 0997.90052] \textit{Lewis, Adrian S.; Pang, Jong-Shi}, Error bounds for convex inequality systems, 75-110 [Zbl 0953.90048] \textit{Eberhard, Andrew; Nyblom, Michael; Ralph, Danny}, Applying generalised convexity notions to jets, 111-157 [Zbl 0933.49010] \textit{Rubinov, A. M.; Glover, B. M.}, Quasiconvexity via two step functions, 159-183 [Zbl 0933.49009] \textit{Jourani, A.; Théra, M.}, On limiting Fréchet \(\varepsilon\)-subdifferentials, 185-198 [Zbl 0931.49012] \textit{Blaga, Lucia; Lupşa, Liana}, Convexity space with respect to a given set, 199-208 [Zbl 0937.52001] \textit{Precupanu, Anca-Maria}, A convexity condition for the nonexistence of some antiproximinal sets in the space of integrable functions, 209-217 [Zbl 0951.90055] \textit{Castellani, Marco; Pappalardo, Massimo}, Characterizations of \(\rho\)-convex functions, 219-233 [Zbl 0943.49013] \textit{Crouzeix, Jean-Pierre}, Characterizations of generalized convexity and generalized monotonicity, a survey, 237-256 [Zbl 0931.90036] \textit{Hadjisavvas, Nicolas; Schaible, Siegfried}, Quasimonotonicity and pseudomonotonicity in variational inequalities and equilibrium problems, 257-275 [Zbl 0946.49005] \textit{Cambini, Riccardo; Komlósi, Sándor}, On the scalarization of pseudoconcavity and pseudomonotoncity concepts for vector valued functions, 277-290 [Zbl 0978.90080] \textit{John, Reinhard}, Variational inequalities and pseudomonotone functions: Some characterizations, 291-301 [Zbl 0932.49013] \textit{Flores-Bazán, Fabián; Martínez-Legaz, Juan-Enrique}, Simplified global optimality conditions in generalized conjugation theory, 305-329 [Zbl 0933.49008] \textit{Lemaire, B.; Volle, M.}, Duality in dc programming, 331-345 [Zbl 0961.90127] \textit{Cambini, Alberto; Komlósi, Sándor; Martein, Laura}, Recent developments in second-order necessary optimality conditions, 347-356 [Zbl 0948.90147] \textit{Mond, B.; Zhang, J.}, Higher order invexity and duality in mathematical programming, 357-372 [Zbl 0932.90039] \textit{Bector, C. R.; Chandra, S.; Kumar, V.}, Fenchel duality in generalized fractional programming, 373-386 [Zbl 0956.90050] \textit{Giorgi, Giorgio; Guerraggio, Angelo}, The notion of invexity in vector optimization: Smooth and nonsmooth case, 389-405 [Zbl 0953.90049] \textit{Molho, Elena; Zaffaroni, Alberto}, Quasiconcavity of sets and connectedness of the efficient frontier in ordered vector spaces, 407-424 [Zbl 0931.90047] \textit{Beato-Moreno, Antonio; Ruiz-Canales, Pascual; Luque-Calvo, P.-L.; Blanquero-Bravo, R.}, Multiobjective quadratic problem: Characterization of the efficient points, 425-438 [Zbl 0980.90080] \textit{Cambini, Riccardo}, Generalized concavity for bicriteria functions, 439-451 [Zbl 0931.90044] \textit{Cambini, Alberto; Martein, Laura}, Generalized concavity in multiobjective programming, 453-467 [Zbl 0956.90038]
scientific article; zbMATH DE number 1205232